cgan for math

Example Surname · Example Surname · commit 5bc165517bed · 2019-06-06T05:40:57.000-07:00
diff --git a/index.json b/index.json
diff --git a/index.xml b/index.xml
@@ -160111,9 +160111,9 @@ id=S3.E2&gt;
 lastrow:yes&#39;&gt;
   &lt;td style=&#39;padding:.75pt .75pt .75pt .75pt&#39;&gt;&lt;/td&gt;
   &lt;td style=&#39;padding:.75pt .75pt .75pt .75pt&#39;&gt;&lt;span 
-id=S3.E2.m1&gt;&lt;span aria-label=&#34;$$\min_{G}\max_{D}V(D,G)=\mathbb{E}_{{x}\sim p_{\text{data}}({x})}[\log D({x}|{y})]+\mathbb{E}_{{z}\sim p_{z}({z})}[\log(1-D(G({z}|{y})))]$$      (2) &#34;&gt;
+id=S3.E2.m1&gt;&lt;span aria-label=&#34;$$\min_{G}\max_{D}V(D,G)=\mathbb{E}_{{x}\sim p_{\text{data}}({x})}[\log D({x}|{y})]+\mathbb{E}_{{z}\sim p_{z}({z})}[\log(1-D(G({z}|{y})))]$$      (2test) &#34;&gt;
 
-$$\min_{G}\max_{D}V(D,G)=\mathbb{E}_{{x}\sim p_{\text{data}}({x})}[\log D({x}|{y})]+\mathbb{E}_{{z}\sim p_{z}({z})}[\log(1-D(G({z}|{y})))]  $$
+$$\min_{G}\max_{D}V(D,G)=\mathbb{E}_{{x}\sim p_{\text{data}}({x})}[\log D({x}|{y})]+\mathbb{E}_{{z}\sim p_{z}({z})}[\log(1-D(G({z}|{y})))]  $$ test2
 
   &lt;p class=MsoNormal&gt;&lt;span class=SpellE&gt;&lt;span aria-
 hidden=true&gt;&lt;span
diff --git a/post/cgan/index.html b/post/cgan/index.html
@@ -3607,9 +3607,9 @@ <h1><span lang=EN style='mso-ansi-language:EN'>Conditional
 lastrow:yes'>
   <td style='padding:.75pt .75pt .75pt .75pt'></td>
   <td style='padding:.75pt .75pt .75pt .75pt'><span 
-id=S3.E2.m1><span aria-label="$$\min_{G}\max_{D}V(D,G)=\mathbb{E}_{{x}\sim p_{\text{data}}({x})}[\log D({x}|{y})]+\mathbb{E}_{{z}\sim p_{z}({z})}[\log(1-D(G({z}|{y})))]$$      (2) ">
+id=S3.E2.m1><span aria-label="$$\min_{G}\max_{D}V(D,G)=\mathbb{E}_{{x}\sim p_{\text{data}}({x})}[\log D({x}|{y})]+\mathbb{E}_{{z}\sim p_{z}({z})}[\log(1-D(G({z}|{y})))]$$      (2test) ">
 
-$$\min_{G}\max_{D}V(D,G)=\mathbb{E}_{{x}\sim p_{\text{data}}({x})}[\log D({x}|{y})]+\mathbb{E}_{{z}\sim p_{z}({z})}[\log(1-D(G({z}|{y})))]  $$
+$$\min_{G}\max_{D}V(D,G)=\mathbb{E}_{{x}\sim p_{\text{data}}({x})}[\log D({x}|{y})]+\mathbb{E}_{{z}\sim p_{z}({z})}[\log(1-D(G({z}|{y})))]  $$ test2
 
   <p class=MsoNormal><span class=SpellE><span aria-
 hidden=true><span
